REU Site: Undergraduate Research in Applied Analysis at West Virginia University

REU 网站:西弗吉尼亚大学应用分析本科生研究

基本信息

项目摘要

This project is jointly funded by the Workforce program in the Division of Mathematical Sciences and the Established Program to Stimulate Competitive Research (EPSCoR). This Research Experiences for Undergraduates (REU) site award will support the mathematical training of ten students per year at West Virginia University in Morgantown, WV, for eight weeks during the summers of 2024, 2025, and 2026. The program will engage participants in applied analysis and partial differential equations research. While recruiting from a nationwide pool, special consideration will be given to underrepresented groups, students attending baccalaureate degree programs at colleges and universities in the Appalachian region and beyond, and, in general, institutions with limited research opportunities. Through weekly interactions, training, and mentoring, participants are expected to complete an independent research project, obtain first-hand experience with the rigors of and best practices in mathematical research, and familiarize themselves with mainstream expectations for graduate school and pursuing a career in mathematics. This program will also help strengthen STEM education and attract talent to West Virginia, thereby enhancing the region’s workforce and development. Participants' research projects will focus on utilizing tools from analysis and PDEs to address practical issues arising from physics and materials science. The projects include a diverse collection of topics based on the research interests of the faculty mentors: systems of conservation and balance laws with singular solutions, asymptotics for a basic cosmological model, and the director field model with electromagnetic waves. Research in hyperbolic conservation laws will focus on solving equations with special initial conditions and employ the characteristic method and, in general, various dynamical systems ideas with geometric flavor. These methods will help us gain quantitative and qualitative insights into more general problems with many applications, such as fluid mechanics, biosciences, and cosmology. The analysis of the director field model will advance our understanding of the interaction between elastic and electromagnetic waves in liquid crystals. Research on the sticky particles model will enhance our comprehension of the formation of large-scale structures in the universe by accretion of matter; more specifically, this part of the project will involve a discrete particle evolution approach to gain insight into the long-time behavior of stellar and galactic clusters. The proposed projects for this REU are based on interesting open problems and are designed to be accessible, while highly intellectually stimulating, for talented undergraduates. Additional information will be provided on the webpage: https://mathanddata.wvu.edu/students/undergraduate/applied-analysis-reu.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.
该项目由数学科学部的劳动力计划和刺激竞争力研究的既定计划(EPSCoR)共同资助。本研究经验的本科生(REU)网站奖将支持10名学生的数学培训,每年在西弗吉尼亚州摩根敦的西弗吉尼亚大学,在2024年,2025年和2026年的夏天,为期八周。该计划将参与应用分析和偏微分方程研究。在从全国范围内的人才库中招聘时,将特别考虑代表性不足的群体,在阿巴拉契亚地区及其他地区的学院和大学参加学士学位课程的学生,以及研究机会有限的机构。通过每周的互动,培训和指导,参与者预计将完成一个独立的研究项目,获得第一手的经验与数学研究的严谨性和最佳实践,并熟悉自己与主流的期望研究生院和追求职业生涯在数学。该计划还将有助于加强STEM教育,吸引人才到西弗吉尼亚州,从而加强该地区的劳动力和发展。参与者的研究项目将侧重于利用分析和偏微分方程的工具来解决物理和材料科学中出现的实际问题。这些项目包括基于教师导师的研究兴趣的各种主题集合:具有奇异解的守恒和平衡定律系统,基本宇宙学模型的渐近性,以及电磁波的导演场模型。双曲守恒律的研究将集中在求解具有特殊初始条件的方程,并采用特征线方法,以及各种具有几何风味的动力系统思想。这些方法将帮助我们获得定量和定性的见解,更一般的问题与许多应用,如流体力学,生物科学和宇宙学。对指向矢场模型的分析有助于我们进一步理解液晶中弹性波与电磁波的相互作用。对粘性粒子模型的研究将提高我们对宇宙中物质吸积形成大尺度结构的理解;更具体地说,该项目的这一部分将涉及离散粒子演化方法,以深入了解恒星和星系团的长期行为。这个REU的拟议项目是基于有趣的开放式问题,旨在为有才华的本科生提供方便,同时高度智力刺激。更多信息将在网页上提供:https://mathanddata.wvu.edu/students/undergraduate/applied-analysis-reu.This奖项反映了NSF的法定使命,并被认为值得通过使用基金会的知识价值和更广泛的影响审查标准进行评估来支持。

项目成果

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Charis Tsikkou其他文献

SHARPER TOTAL VARIATION BOUNDS FOR THE P-SYSTEM OF FLUID DYNAMICS
流体动力学 P 系统更清晰的总变化范围
Singular shocks in a chromatography model

Charis Tsikkou的其他文献

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{{ truncateString('Charis Tsikkou', 18)}}的其他基金

Solutions of Nonlinear Hyperbolic and Mixed Type Partial Differential Equations
非线性双曲混合型偏微分方程的解
  • 批准号:
    1714912
  • 财政年份:
    2017
  • 资助金额:
    $ 37.2万
  • 项目类别:
    Standard Grant

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